5tan2A-5sec2A+1 is equal to
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5tan
5tan 2
5tan 2 θ−5sec
5tan 2 θ−5sec 2
5tan 2 θ−5sec 2 θ
5tan 2 θ−5sec 2 θ⇒5(tan
5tan 2 θ−5sec 2 θ⇒5(tan 2
5tan 2 θ−5sec 2 θ⇒5(tan 2 θ−sec
5tan 2 θ−5sec 2 θ⇒5(tan 2 θ−sec 2
5tan 2 θ−5sec 2 θ⇒5(tan 2 θ−sec 2 θ)=5(−1)=−5 [∵1tan
5tan 2 θ−5sec 2 θ⇒5(tan 2 θ−sec 2 θ)=5(−1)=−5 [∵1tan 2
5tan 2 θ−5sec 2 θ⇒5(tan 2 θ−sec 2 θ)=5(−1)=−5 [∵1tan 2 θ=sec
5tan 2 θ−5sec 2 θ⇒5(tan 2 θ−sec 2 θ)=5(−1)=−5 [∵1tan 2 θ=sec 2
5tan 2 θ−5sec 2 θ⇒5(tan 2 θ−sec 2 θ)=5(−1)=−5 [∵1tan 2 θ=sec 2 θ]
5tan 2 θ−5sec 2 θ⇒5(tan 2 θ−sec 2 θ)=5(−1)=−5 [∵1tan 2 θ=sec 2 θ]Hence, the answer is
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